tan(A+B)=2/54,tan(B-π)=1/4,那么tan(A+π/4)

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tan(A+B)=2/54,tan(B-π)=1/4,那么tan(A+π/4)

tan(A+B)=2/54,tan(B-π)=1/4,那么tan(A+π/4)
tan(A+B)=2/54,tan(B-π)=1/4,那么tan(A+π/4)

tan(A+B)=2/54,tan(B-π)=1/4,那么tan(A+π/4)

估计你的输入有误吧,4搁错地方了.
是tan(A+B)=2/5,tan(B-π/4)=1/4
tan(A+π/4)
=tan[(A+B)-(B-π/4)]
=[tan(A+B)-tan(B-π/4)]/[1+tan(A+B)tan(B-π/4)]
=(2/5-1/4)/[1+(2/5)*(1/4)]
分子分母同时乘以20
=(8-5)/(20+2)
=3/22